Abstract
AbstractWe prove that given a family $$(G_t)$$
(
G
t
)
of strictly pseudoconvex domains varying in $$\mathcal {C}^2$$
C
2
topology on domains, there exists a continuously varying family of exposing maps $$h_{t,\zeta }$$
h
t
,
ζ
for all $$G_t$$
G
t
at every $$\zeta \in \partial G_t$$
ζ
∈
∂
G
t
.
Publisher
Springer Science and Business Media LLC
Cited by
3 articles.
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